26. Logistic Equation Suppose that the size of a population at time t is denoted by N (1) and satisfies
N(t)= 100 1+3e-2² for t≥ 0.
(a) Show that N (0) = 25.
(b) Show that N (1) is strictly increasing
. (c) Show that lim N (t) = 100
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- if; cosθ+cotθ=2 ; where the θ of cos is equal to the θ of tan, and the θ of cot is eqaul to the θ of sec
Then prove that :- tan(sqaure)θ + sec(sqaure)θ = 2
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